Interpolation - Lagrange interpolation polynomial

Using basis functions, it is assumed interpolation polynomial form: L n ( x ) = i = 0 n a i l i ( x )
Remember w n + 1 ( x ) = i = 0 n ( x - x i )
We have to complete the form of Lagrange interpolation: L n ( x ) = i = 0 n f i ( x ) l i ( x ) among them l i ( x ) = w n + 1 ( x ) ( x - x i ) w , n + 1 ( x )

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